Ortega Gonzalez
09/18/2023 · Junior High School
62 Soit la suite \( \left(u_{n}\right) \) définie sur \( \mathbb{N} \) par : \( u_{n}=2 n-3 \) 1. Exprimer \( u_{n+1} \) en fonction de \( n \). 2. Exprimer \( u_{n+1}-u_{n} \) en fonction den. 3. Donner le signe de \( u_{n+1}-u_{n} \). 4. En déduire le sens de variation de la suite \( \left(u_{n}\right) \).
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1. \( u_{n+1} = 2n - 1 \).
2. \( u_{n+1} - u_n = 2 \).
3. The sign is positive.
4. The sequence \( \left(u_{n}\right) \) is strictly increasing.
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